Finite deformations from a heterotic superpotential: holomorphic Chern--Simons and an L_infty algebra
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We consider finite deformations of the Hull--Strominger system. Starting from the heterotic superpotential, we identify complex coordinates on the off-shell parameter space. Expanding the superpotential around a supersymmetric vacuum leads to a third-order Maurer--Cartan equation that controls the moduli. The resulting complex effective action generalises that of both Kodaira--Spencer and holomorphic Chern--Simons theory. The supersymmetric locus of this action is described by an $L_3$ algebra.
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Cited by 2 Pith papers
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On a Deformed Holomorphic Chern-Simons Theory
Deforming holomorphic Chern-Simons theory produces rescaling-invariant instantons and anomaly-free theories on End(TX) for Morse-classified directions in deformation space.
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Universal geometry as an organising principle for heterotic moduli
Fibering heterotic compactification data over moduli space organizes deformations as components of universal curvatures and incorporates α'^2 supersymmetry corrections.
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